Pages that link to "Item:Q931847"

The following pages link to Every strict sum of cubes in \(\mathbb F_4[t]\) is a strict sum of 6 cubes (Q931847):

Displaying 7 items.

• Sums and strict sums of biquadrates in \(\mathbb F_q[t]\), \(q \in \{3,9\}\) (Q618665) (← links)
• Sums of seventh powers in the polynomial ring \(\mathbb{F}_{2^{m}}[T]\) (Q719803) (← links)
• Sums of \((2^r + 1)\)-th powers in the polynomial ring \(\mathbb F_{2^m}[T]\) (Q2269737) (← links)
• Every sum of cubes in \(\mathbb F_2[t]\) is a strict sum of 6 cubes (Q2467329) (← links)
• Every polynomial over a finite field of even cardinal \(q>4\) is a strict sum of four cubes and one expression \(A^2+A\) (Q2880117) (← links)
• EVERY POLYNOMIAL OVER A FIELD CONTAINING 𝔽₁₆IS A STRICT SUM OF FOUR CUBES AND ONE EXPRESSION A²+ A (Q3184171) (← links)
• Sommes de cubes dans l'anneau $ (Q4287675) (← links)